Two-Photon EXchange -- TPEX

TL;DR

This paper proposes a new high-luminosity experiment at DESY to measure positron-proton and electron-proton elastic scattering, aiming to explore contributions beyond single-photon exchange and extend the Q^2 range of current data.

Contribution

It introduces a novel experimental setup with higher luminosity and extended Q^2 range, including initial prototype tests and potential upgrades for future measurements.

Findings

Prototype calorimeter tests validated Monte Carlo simulations.

Estimated rates and backgrounds for planned measurements.

Potential for higher energies and broader Q^2 coverage.

Abstract

We propose a new measurement of the ratio of positron-proton to electron-proton, elastic scattering at DESY to determine the contributions beyond single-photon exchange, which are essential to the QED description of the most fundamental process in hadronic physics. A 20~cm long liquid hydrogen target together with the extracted beam from the DESY synchrotron would yield an average luminosity of $2.12\times10^{35}$~cm$^{-2}\cdot$s$^{-1}\cdot$sr$^{-1}$ ($\sim200$ times the luminosity achieved by OLYMPUS). A commissioning run at 2 GeV followed by measurements at 3 GeV would provide new data up to $Q^2=4.6$~(GeV/$c$)$^2$ (twice the range of current measurements). Lead tungstate calorimeters would be used to detect the scattered leptons at polar angles of $30^\circ$, $50^\circ$, $70^\circ$, $90^\circ$, and $110^\circ$. The measurements could be scheduled to not interfere with the operation of PETRA. We present rate estimates and simulations for the planned measurements including background considerations. Initial measurements at the DESY test beam facility using prototype lead tungstate calorimeters in 2019, 2021, and 2022 were made to check the Monte Carlo simulations and the performance of the calorimeters. These tests also investigated different readout schemes (triggered and streaming). Various upgrades are possible to shorten the running time and to make higher beam energies and thus greater $Q^2$ ranges accessible.